AI 2010: Advances in Artificial Intelligence: 23rd by Jiuyong Li

By Jiuyong Li

This publication constitutes the refereed complaints of the twenty third Australasian Joint convention on synthetic Intelligence, AI 2010, held in Adelaide, Australia, in December 2010. The fifty two revised complete papers offered have been conscientiously reviewed and chosen from 112 submissions. The papers are prepared in topical sections on wisdom illustration and reasoning; facts mining and data discovery; laptop studying; statistical studying; evolutionary computation; particle swarm optimization; clever agent; seek and making plans; common language processing; and AI functions.

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Additional resources for AI 2010: Advances in Artificial Intelligence: 23rd Australasian Joint Conference, Adelaide, Australia, December 7-10, 2010. Proceedings

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P1 ⇒ [s; c1]e .. .. P2 .. P3 ⇒ [s; c1]e ⇒ [s; c1]e ⇒ [s; c1](e ∗ e) ⇒ [s; c1](e ∗ e ∗ e) [s; c1](e ∗ e ∗ e) ⇒ [s; c1]r ⇒ [s; c1]r In SLL− , [s; c1]reject cannot be proven if more than k errors arise because SLL− does not have the expressive power of SLL. Acknowledgments. We are partially supported by the Japanese Ministry of Education, Science, Sports and Culture, Grant-in-Aid for Young Scientists (B) 20700015 and (B) 20700147. References 1. : Linear logic. Theoretical Computer Science 50, 1–102 (1987) 2.

D] ˆ can pression [d] ˆ be the empty sequence. Also, an expression d is used to represent d0 ; d1 ; · · · ; di with i ∈ ω and d0 ≡ ∅. Definition 2. The initial sequents of SLL are of the form: for any propositional variable p, ˆ ⇒ [d]p ˆ [d]p ˆ ⇒ [d]1 ˆ Γ ⇒ [d] ˆ [d]⊥, Γ ⇒ γ. co) (;left) (;right). α, Γ ⇒γ [d][b Γ ⇒ [d][b Note that Girard’s intuitionistic linear logic ILL is a subsystem of SLL. The ˆ ⇒ [d]α ˆ for any formula α are provable in cut-free SLL. sequents of the form [d]α We now define a sequence-indexed phase semantics for SLL.

We define the following: for any dˆ ∈ SE and any formula α, α where dˆ := {[Γ ] | cf cf ˆ Γ ⇒ [d]α} means “provable in cut-free SLL”. Definition 9. We define D := {X | X = αi ∅ } for an arbitrary (non- i∈I empty) indexing set I and an arbitrary formula αi . Then we define cl(X) := {Y ∈ D | X ⊆ Y }. We define the following constants and operations on P (M ): for any X, Y ∈ P (M ), 1. 2. 3. 4. 5. 6. 7. 8. γ : 1 k 1 k formulas}. ˆ Sequence-indexed valuations v d for all dˆ ∈ SE are mappings from the set of all ˆ ˆ propositional variables to D such that v d (p) := p d.

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